I have now estimated a model, where I get the following results:
parameters
prior mean post. mean 90% HPD interval prior pstdev
h 0.740 0.7412 0.7412 0.7413 norm 0.0100
sigma_c 1.353 1.3589 1.3588 1.3591 norm 0.0500
sigmal 2.400 2.3953 2.3952 2.3954 norm 0.0500
epsilonp 0.908 0.9043 0.9041 0.9045 beta 0.0500
epsilonw 0.737 0.7433 0.7430 0.7435 beta 0.0500
indp 0.469 0.4615 0.4612 0.4617 beta 0.0500
indw 0.763 0.7569 0.7566 0.7571 beta 0.0500
phi_p 1.500 1.4977 1.4975 1.4979 norm 0.0500
phi_w 1.500 1.5054 1.5052 1.5057 norm 0.0500
lambda 0.300 0.3014 0.3014 0.3015 beta 0.0100
phi 1.000 1.0068 1.0066 1.0070 norm 0.0500
phi_pi 1.500 1.4990 1.4975 1.5004 norm 0.5000
phi_y 0.500 0.5004 0.4999 0.5007 norm 0.1000
rhoii 0.750 0.7351 0.7346 0.7355 beta 0.1000
eta 1.200 1.2016 1.2014 1.2017 norm 0.1000
rhob 0.750 0.7532 0.7529 0.7534 beta 0.1000
rhoa 0.750 0.7493 0.7487 0.7497 beta 0.1000
rhog 0.750 0.7548 0.7543 0.7552 beta 0.1000
rhoinv 0.750 0.7391 0.7388 0.7394 beta 0.1000
rhop 0.750 0.7515 0.7513 0.7517 beta 0.1000
rhow 0.750 0.7575 0.7571 0.7577 beta 0.1000
rhoi 0.750 0.7428 0.7426 0.7431 beta 0.1000
rhoyf 0.750 0.7436 0.7429 0.7441 beta 0.1000
rhopif 0.750 0.7436 0.7432 0.7439 beta 0.1000
There is almost no difference between priors and posteriors and the posterior distribution is almost identical with the posterior mean. Is this a consequence from my assumption that the priors have a standard deviation of 0.05?